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Description
  • Model complexity in neural-network learning is investigated using tools from nonlinear approximation and integration theory. Estimates of network complexity are obtained from inspection of upper bounds on convergence of minima of error functionals over networks with an increasing number of units to their global minima. The estimates are derived using integral transforms induced by computational units. The role of dimensionality of training data defining error functionals is discussed.
  • Model complexity in neural-network learning is investigated using tools from nonlinear approximation and integration theory. Estimates of network complexity are obtained from inspection of upper bounds on convergence of minima of error functionals over networks with an increasing number of units to their global minima. The estimates are derived using integral transforms induced by computational units. The role of dimensionality of training data defining error functionals is discussed. (en)
Title
  • Estimates of Model Complexity in Neural-Network Learning
  • Estimates of Model Complexity in Neural-Network Learning (en)
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  • Estimates of Model Complexity in Neural-Network Learning
  • Estimates of Model Complexity in Neural-Network Learning (en)
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  • RIV/67985807:_____/09:00328492!RIV10-MSM-67985807
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  • P(1M0567), Z(AV0Z10300504)
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  • 313564
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  • RIV/67985807:_____/09:00328492
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  • model complexity; neural networks; learning from data (en)
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  • [7947E960A181]
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  • Berlin
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  • Studies in Computational Intelligence, 247
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  • Innovations in Neural Information Paradigms and Applications
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  • Kůrková, Věra
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  • Springer-Verlag
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  • 978-3-642-04002-3
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